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Global attractivity, oscillation and Hopf bifurcation for a class of diffusive hematopoiesis models

Xiao WangZhixiang Li — 2007

Open Mathematics

In this paper, we discuss the special diffusive hematopoiesis model P ( t , x ) t = Δ P ( t , x ) - γ P ( t , x ) + β P ( t - τ , x ) 1 + P n ( t - τ , x ) with Neumann boundary condition. Sufficient conditions are provided for the global attractivity and oscillation of the equilibrium for Eq. (*), by using a new theorem we stated and proved. When P(t, χ) does not depend on a spatial variable χ ∈ Ω, these results are also true and extend or complement existing results. Finally, existence and stability of the Hopf bifurcation for Eq. (*) are studied.

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